LP mit spezieller Struktur

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Weiterführende Literatur zu Kapitel 4

  1. Ahuja, R.K.; T.L. Magnanti und J.B. Orlin (1993): Network flows — Theory, algorithms, and applications. Prentice-Hall, Englewood Cliffs.Google Scholar
  2. Arlt, C. (1994): Netzwerkflußprobleme. Deutscher Universitäts-Verlag, Wiesbaden.Google Scholar
  3. Bazaraa, M.S.; J.J. Jarvis und H.D. Sheraly (1990): Linear programming and network flows. 2. Aufl., Wiley, New York u.a.Google Scholar
  4. Bertsekas, D.P. (1992): Linear network optimization: Algorithms and codes. 2. Aufl., MIT Press, Cambridge (Mass.).Google Scholar
  5. Bertsekas, D.P. und P. Tseng (1988): The relax codes for linear minimum cost network flow problems. Annals of Operations Research 13, S. 125–190.Google Scholar
  6. Burkard, R.E. und U. Derigs (1980): Assignment and matching problems: Solution methods with FORTRAN-programs. Springer, Berlin u.a.Google Scholar
  7. Carpaneto, G.; S. Martello und P. Toth (1988): Algorithms and codes for the assignment problem. Annals of Operations Research 13, S. 193–223.Google Scholar
  8. Derigs, U. (1988): Programming in networks and graphs — On the combinatorial background and near-equivalence of network flow and matching algorithms. Springer, Berlin u.a.Google Scholar
  9. Domschke, W. (1995): Logistik: Transport. 4. Aufl., Oldenbourg, München-Wien.Google Scholar
  10. Neumann, K. und M. Morlock (2002): Operations Research. 2. Aufl., Hanser, München-Wien.Google Scholar
  11. Ohse, D. (1989): Transportprobleme. In: Gal (1989), Band 2, S. 261–360.Google Scholar
  12. Schrijver, A. (2003): Combinatorial optimization — Polyhedra and efficiency (Volumes A, B, C). Springer, Berlin u.a.Google Scholar
  13. Williams, H.P. (1999): Model building in mathematical programming. 4. Aufl., Wiley, Chichester u.a.Google Scholar

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